What is the equation for the perpendicular bisector of the line segment joining the two points (9, -2) and (-3,2)?

Graph the parabola. (y+2)^2 = -10(x-5)

What is the equation of a circle if the center is (-2, 3) and has a radius of 4? No Calculator

What is the equation of an ellipse if the center is (-1,3) and a = 6 and b = 2

Name the coordinates of the center, vertices, and foci of the equation (x-4)^2 - 16(y-3)^2 = 16

y = (4/15)x + (61/30)What is is the equation for the perpendicular bisector of the line segment joining the two points (0, -6) and (-4, 9)

Graph (y-2)^2 = -12(x+5). Find vertex, focus, and directrix

(x+5)^2 + (y-8)^2 = 17Write the equation of a circle with a center(-5, 8) which passes through the point (-4, 12)

[(x+2)^2]/21 + [(y+1)^2]/25 = 1Find the equation for the ellipse with a major axis of length 10 and foci of (-2,1) and (-2,-3)

Center (2, -1); Vertices (2,2) and (2,-4); Foci (2, 5.7) (2, -7.7); Asymptotes y=(1/2)x -2 and y=(-1/2)xFrom [(y+1)^2]/9 - [(x-2)^2]/36 = 1; Find the center, vertices, foci, and asymptotes

x = -1 or 15Use the given distance between the two points to solve for x. (3, x)(5, 7); d = 2 times square root of 17

Write the equation for a parabola with a focus of (3,4) and directrix of y=1

An air trafic control tower(0, 0) can detect airplanes up to 60 miles away. You are in a plane 50 miles west and 34 miles south of the control tower. A. write an inequality that describes the region in which planes can be detected by the control tower. B.

Find the standard equation for 4x^2 + 16y^2 = 64

Center (-1,2); Vertices: (11,2) and (-13,2); Foci: (12,2) and (-14,2)Find the center, vertices, and the foci of the hyperbola [(x+1)^2]/144 - [(y-2)^2]/25 = 1

Use the given distance between the two points to solve for x. (5, -8)(x, -11); d = 3 times the square root of 2

Depth = 1 ftThe recover is located at the focus of a TV dish, four feet above the vertex(0,0). Find an equation for the cross section of the dish. Then, determine the depth of the dish if it is 8 feet wide

Equation: (x+4)^2 + (y+3)^2 = 50; Center(-4,3); Radius=5 times the square root of 2Rewrite x^2 + y^2 + 8x - 6y - 25 = 0 into standard form and state the equation, center, and radius.

3 feet from the center of archA semi-elliptical archway is formed over the entrance to an estate. The arch is set on pillars 10 feet apart. The arch has a height of 4 feet above the pillars. Where should the foci be placed in order to sketch the plans for

Find the equation for a hyperbola given that the foci are (0, plus or minus 15), and the transverse axis length is 8

The vertices of a triangle are (0, -3), (3,5), and (-5, 2). Classify the triangle.

Equation: (y-3)^2 = -10(x+1); Vertex (-1, 3); Focus(-3.5, 3); Directrix: x= 1.5

A. No
B. If it was driving in the center of the roadA moving van 6 ft wide and 12 ft high is approaching a semicircular tunnel with radius 13 ft. A. Can the truck fit through the tunnel on one side of the road? B. Can the truck fit in the tunnel if it was

Prove that 9x^2 + 4y^2 -18x +8y -23=0 is an ellipse. If it is an ellipse, find its vertices and foci.

[(x+1)^2]/4 - [(y-2)^2]/5 = 1Find the equation of the hyperbola given that the foci (-4,2) and (2,2), transverse axis endpoints are (-3,2) and (1,2)